Eidolon — unmarked warp-bubble chamber

Eidolon — unmarked warp-bubble chamber

<aside> ◼

VISUAL SYSTEM · MINI AI LABS

Near-black laboratory. Cyan live · bronze Λ-ghost · mint lock. No type on stills. Record: CITY-LABS-VISUAL-SYSTEM-20260915.

</aside>

EIDOLON · warp bubble

EIDOLON · warp bubble

<aside> ▶

OPEN LIVE INTERFACE

Open Eidolon · Warp Bubble

Propulsion · How does a warp bubble translate a craft through its own contraction field?

</aside>

Eidolon · live warp-bubble propulsion lab

Eidolon · live warp-bubble propulsion lab

Looking for the flight experience? Take flight in EIDOLON · EIDOLON — Scalar Flight Lab

Research mandate

Eidolon is the Mathematical City warp-bubble laboratory. A Gaussian scalar envelope and a double-negative metamaterial shell define an Alcubierre-type shape function. The craft is flown through its own contraction field so warp factor, index, and effective mass can be inspected in real time.

SCALAR asks what scalar field survives the algebra. Eidolon asks what happens when that field is flown as a hull.

Start here

  1. Enter the laboratory. The 2D slice shows the scalar field; the 3D volume shows the warp bubble around the craft.
  2. Thrust with WASD / stick. Q / E change altitude. Drag the volume to orbit.
  3. Open Params and choose a preset: Alcubierre, Tight bubble, Deep index, Resonant, or Inertial null.
  4. Vary amplitude, width, frequency, permittivity, permeability, and coupling. Watch warp factor W, index n, and effective mass.
  5. Freeze the field to inspect a still shell; Pause to halt integration; Recenter to return the hull.

Controls and observables

Interface Available values
Presets Alcubierre · Tight bubble · Deep index · Resonant · Inertial null
Parameters phi0 amplitude · sigma width · omega frequency · epsilon_r · mu_r · g coupling
Views 2D slice · 3D volume · radial phi and Alcubierre f(rs) profiles
Flight WASD / stick XY thrust · Q / E altitude · drag-orbit camera
Readouts W · m_eff · n · phi(0,t) · speed · t
Displayed defaults Alcubierre · phi0=2 · sigma=50 · omega=0.8 · epsilon_r=-2.5 · mu_r=-1.8 · g=0.9

Declared computational model

The laboratory evaluates a radial scalar envelope

$$ \varphi(R,t)=\varphi_0\exp(-R^2/\sigma^2)\cos(\omega t) $$